proof ch:06-complex-analysis@proof-3

open in the book · parts/02-mathematical-methods/06-complex-analysis.tex:138

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proof : ch:06-complex-analysis@proof-3prooftheorem 8.6: Cauchy–Riemann equations8.6definition 7.98: Functions of class C^17.98equation 8.4: eq:cpx-derivative8.4definition A.734: The Joukowski mapA.734example 8.7: ex:cpx-zbar8.7lemma A.722: The basic lattice sumA.722lemma A.606: F is entire, and is the overlap in disguiseA.606lemma A.607: A zero-free entire function is an exponentialA.607lemma A.599: One variable, complex coefficientA.599lemma 31.67: Blasius' force formula31.67theorem A.783: Riemann mapping with boundary correspondence, quotedA.783

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